陳正宗教授最新論文發表作品
 
  Laplace(13)
Null-field Integral Equations for Stress Field around Circular Holes under Antiplane Shear, Engineering Analysis with Boundary Elements, 2006
Analysis of Circular Torsion Bar with Circular Hole Using Null-field Approach, Computer Modeling in Engineering & Science, 2006

Null-field approach for piezoelectricity problems with arbitrary circular inclusions, Engineering Analysis with Boundary Elements, 2006

Degenerate scale for multiply connected Laplace problems, Mechanics Research Communications, 2007
Null-field approach for multi-inclusion problem under antiplane shear,ASME  Journal of Applied Mechanics (2007)
J. T. Chen and P. Y. Chen, 2007, Bending of a perforated circular cylindrical cantilever using null-field integral formulation. Journal of Mechanics.(2007)

J. T. Chen, J. N. Ke and H. Z. Liao, 2009, Construction of Green’s function using null field integral approach for Laplace problems with circular boundaries, Computers, Materials and Continua, (2009) (proof).(final)

J. T. Chen and W. C. Shen, 2008, Null-field approach for Laplace problems with circular boundaries using degenerate kernels, Numerical Methods for Partial Differential Equations, Accepted.(2008)(proof) (in press) (final)
 J. T. Chen, Y. T. Lee, S. R. Yu and S. C. Shieh, 2009, Equivalence between Trefftz method and method of fundamental solution for the annular Green’s function using the addition theorem and image concept, Engineering Analysis with Boundary Elements, (proof)(final)
J. T. Chen, K. H. Chou and S. K. Kao, 2009, Derivation of Green’s function using addition theorem, Mechanics Research Communications, Accepted. (proof) (final)
Torsional rigidity of a circular bar with multiple circular inclusions using the null-field integral approach(2009)(proof) (in press)(final)
J. T. Chen, Y. T. Lee and J. W. Lee, 2010, Torsional rigidity of a bar with multiple elliptical inclusions using a null-field integral approach, Computational Mechanics, Accepted.(proof) (in press)(Final)
Y. T. Lee and J. T. Chen, 2012, Null-field approach for the antiplane problem with elliptical holes and/or inclusions, J Composites B, Accepted.
  Helmholtz(4)

A semi-analytical approach for radiation and scattering problems with circular boundaries, Comput. Methods Appl. Mech.  Engrg, 2007

J. T. Chen, C. T. Chen and I. L. Chen, 2007, Null-field integral equation approach for eigenproblems with circular boundaries, J. Comp. Acoustics (2007)(final)

Surface motion of multiple alluvial valleys for incident plane SH-waves by using a semi-analytical approach, Soil Dynamics and Earthquake Enineering(2008)(proof) (personal copy) (final)
J. T. Chen and Y. T. Lee, 2009, Interaction of water waves with arbitrary vertical cylinders using null-field integral equations, Applied Ocean Research, Accepted.

Scattering of Sound from Point Sources by Multiple Circular Cylinders Using Addition Theorem and Superposition Technique (proof)

  Biharmonic(3)
Null-field integral equation approach for plate problems with circular boundaries, ASME Journal of Applied Mechanics, 2006

Discussion: “Isotropic Clamped-Free Thin Annular Circular Plate Subjected to a Concentrated Load”(proof)

J. T. Chen, H. Z. Liao and W. M. Lee, 2008, An analytical approach for the Green’s functions of biharmonic problems with circular and annular domains, Journal of Mechanics, Accepted. (final)
   
  BiHelmholtz(4)
Free vibration analysis of circular plates with multiple circular holes using indirect BIEMs,Journal of Sound and Vibration (2007)
Null-field integral equation approach for free vibration analysis of circular plates with multiple circular holes, Comput Mech (2008) (final)
Analytical study and numerical experiments of true and spurious eigensolutions of free vibration of circular plates using real-part BIEM, EABE (2008)
Scattering of flexural wave in thin plate with multiple holes 2 by using the null-field integral equation approach (2008) (proof) (final)
Scattering of flexural wave in a thin plate with multiple circular inclusions by using the null-field integral equation approach (final)
   
  Elasticity(1)
Revisit of two classical elasticity problems by using the null-field boundary integral equations, Journal of Mechanics, (proof)(final)